Please use this identifier to cite or link to this item: https://ah.lib.nccu.edu.tw/handle/140.119/60340
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dc.contributor.advisor陳松男<br>徐士勛zh_TW
dc.contributor.advisorChen,son nanen_US
dc.contributor.author洪鉦傑zh_TW
dc.contributor.authorHong,jheng jieen_US
dc.creator洪鉦傑zh_TW
dc.creatorHong,jheng jieen_US
dc.date2009en_US
dc.date.accessioned2013-09-05T06:21:40Z-
dc.date.available2013-09-05T06:21:40Z-
dc.date.issued2013-09-05T06:21:40Z-
dc.identifierG0972580321en_US
dc.identifier.urihttp://nccur.lib.nccu.edu.tw/handle/140.119/60340-
dc.description碩士zh_TW
dc.description國立政治大學zh_TW
dc.description經濟學系zh_TW
dc.description97258032zh_TW
dc.description98zh_TW
dc.description.abstract本文採用Lognormal Forward LIBOR Model (LFM) 利率模型,針對可贖回利差型結構債券進行相關的評價與避險分析。所選取的評價商品為勞埃德 TSB 銀行所發行的「五年期雙區間鎖定可贖回債券」,模型參數部分利用市場上既有的資料來進行校準,使模型表現其能更貼近市場利率的走勢,評價過程採用蒙地卡羅模擬來得到未來的現金流量,並搭配Longstaff and Schwartz(2001)所提出的最小平方蒙地卡羅來處理同時具有可贖回與路徑相依的特性。\n\n最後的評價結果可以發現,考慮發行商的贖回權下,一元美元本金的商品價值只有0.81241美元,不考慮贖回權下價值為1.1195美元,可見發行商的贖回權非常不利於投資人。而模擬結果也顯示發行商將在前幾期即進行贖回,並不會讓投資人持有到到期日。因此投資人面對眾多的金融商品時,要以符合個人需求下去做出選擇。zh_TW
dc.description.abstractThis article presents an analytical valuation of “5 Years USD Callable Dual Range Lock Down Steepner Note”, a callable spread note, issued by Lloyds TSB bank under the Lognormal Forward LIBOR (LFM). Parameters of the model are calibrated by using existing data, making sure of the model performance to fit market interest rates well. The main method to get the future cash flows is the use of Monte Carlo simulations, and adapting the least squares Monte Carlo simulations proposed by Longstaff and Schwartz (2001) to deal with features of callable and path- dependence.\n\nConsider the call right of the issuer, the results present that the price per 1 dollar principal is only 0.93154 dollar and 1.15109 dollar without the call right. In summary, the call right of issuer deeply damage investors’ returns. The simulated result also show that issuer will redeem the product in early quarters so that investors loss much future interest. Therefore, investors must make a choice to fit his own needs when facing many financial products.en_US
dc.description.tableofcontents第一章 緒論 1\n第一節 研究動機與目的 1\n第二節 研究架構 3\n第二章 文獻回顧 5\n第一節 均衡模型(EQUILIBRIUM MODEL) 5\n第二節 無套利模型(ARBITRAGE-FREE MODEL) 8\n第三章 研究方法 12\n第一節 LFM模型架構 12\n第二節 不同機率測度下的遠期利率動態過程 16\n第三節 遠期利率波動度期間結構 18\n第四節 遠期利率的相關係數矩陣 21\n第五節 蒙地卡羅模擬 22\n第四章 五年期雙區間鎖定可贖回債券 26\n第一節 商品介紹 26\n第二節 建立殖利率曲線與校準參數 30\n第三節 產品評價 39\n第四節 避險參數分析 43\n第五節 發行商與投資人策略及風險分析 44\n第六節 本章小結 45\n第五章 結論與建議 47\n參考文獻 48zh_TW
dc.format.extent1723746 bytes-
dc.format.mimetypeapplication/pdf-
dc.language.isoen_US-
dc.source.urihttp://thesis.lib.nccu.edu.tw/record/#G0972580321en_US
dc.subjectLIBOR市場模型zh_TW
dc.subject最小平方蒙地卡羅zh_TW
dc.subject可贖回zh_TW
dc.subject結構型商品zh_TW
dc.subjectLFMen_US
dc.subjectLSMen_US
dc.subjectCallableen_US
dc.title五年期雙區間鎖定可贖回債券評價與分析zh_TW
dc.titleAnalytical Valuation of 5 years USD callable dual range lock down steepner noteen_US
dc.typethesisen
dc.relation.reference1. 陳松男(2006),利率金融工程學:理論模型與實務應用,新陸書局。\n2. Back, K (2005), A Course in Derivative Securities: Introduction to Theory and Computation, Springer Finance.\n3. Black, F., (1976), “The Pricing of Commodity Contracts, Journal of Financial Economics,” Vol. 3, pp. 167–179.\n4. Black, F., Derman, E., Toy, W., (1990), “A One-Factor Model of Interest Rates and Its Application to Treasury bond options,” Financial Analysts Journal, pp. 33-39.\n5. Brace, A., Gatarek, D., Musiela, M., (1997), “The market model of interest rate dynamics,” Mathematical Finance, Vol. 7, pp. 127–147.\n6. Brennan, M.J., Schwartz, E.S., (1980), “Analyzing Convertible Bonds”, Journal of Financial and Quantitative Analysis, Vol. 15, pp. 907-929.\n7. Brigo, D., and Mercurio, F (2006), Interest Rate Models - Theory and Practice: With Smile, Inflation and Credit, Springer Finance.\n8. Cairns, A.J.G., (2004), Interest rate models, Princeton University Press, Princeton.\n9. Cox, J.C., Ingersoll, J.E., and Ross, S.A. (1980), “An Analysis of Variable Rate Loan Contract,” Journal of Finance, Vol. 53, pp. 389-403\n10. Cox, J.C., Ingersoll, J.E., and Ross, S.A. (1985), “A Theory of the Term Structure of Interest Rates,” Econometrica, Vol. 53, pp. 385-407.\n11. Dothan, U.L., (1978), “On the Term Structure of Interest Rates,” Journal of Financial Economics, Vol. 6 pp. 59-69.\n12. F. A. Longstaff and E. S. Schwartz (2001), “Valuing American Options by Simulation: A Simple Least-Squares Approach,” The Review of Financial Studies, Vol. 14, No. 1, pp.113-47.\n13. Heath, D., Jarrow, R., Morton, A., (1992), “Bond Pricing and The Term Structure of Interest rates: A New Methodology for Contingent Claims Valuation,” Economeyrica, Vol. 60, pp. 77–105.\n14. Ho, T.S.Y., Lee, S.B.,(1986), “Term Structure Movements and Pricing Interest Rates Contingent Claims,” Journal of Finance, Vol. 41, pp. 1011–1029.\n15. Hull, J., White, A., (1990), “Pricing Interest-Rate-Derivative Securities,” Review of Financial Studies, Vol. 3(4), pp. 573–592.\n16. Hull, J., White, A.,(1994b), “Numerical Procedures for Implementing Term Structure Models I: Single-factor models,” Journal of Derivatives, pp. 7–16.\n17. Jamshidian, F., (1997), “LIBOR and Swap Market Models and Measures,” Finance and Stochastics, Vol. 1, pp. 293–330.\n18. Piterbarg. V. V., (2004b), “Pricing and Hedging Callable Libor Exotics in Forward Libor Models,” Journal of Computational Finance, Vol. 8(2), pp. 65-117.\n19. Rebonato, R. (2002), Modern Pricing of Interest-Rate Derivatives: The LIBOR Market Model and Beyond, Princeton University Press.\n20. Vasicek, O., (1977), “An Equilibrium Characterization of the Term Structure,” Journal of Financial Economics, Vol. 5, pp. 177-88.zh_TW
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